利用数学归纳法研究了一类含脉冲项的Wendroff型积分不等式.与以往的结果相比, 本文不需要非线性函数$\omega (u)$满足次可乘性,且$a(x,y)$可不满足单调性. 最后,通过实例给出了利用以往的结论却无法解决的一类含脉冲的偏微分方程的解的有界性.

This paper deals with some generalized Wendroff type impulsive integral inequalities and their applications. Compared to existing results, the conditions for
related coefficient functions are weakened. An example is given to show the bound- edness of solutions of a partial differential equation with impulsive terms.